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Recently it was introduced the so-called Bishop-Phelps-Bollob{\'a}s property for positive operators between Banach lattices. In this paper we prove that the pair $(C_0(L), Y) $ has the Bishop-Phelps--Bollob{\'a}s property for positive operators, for
Externí odkaz:
http://arxiv.org/abs/2108.01638
Publikováno v:
The Mathematical Legacy of Victor Lomonosov: Operator Theory, R. M. Aron, E. A. Gallardo, M. Mart\'in, Dmitry Ryabogin, I. M. Spitkovsky and Artem Zvavitch (Eds.), De Gruyter, 2020, pp. 1-14
We prove that the class of positive operators from $L_\infty (\mu)$ to $L_1 (\nu)$ has the Bishop-Phelps-Bollob\'as property for any positive measures $\mu$ and $\nu$. The same result also holds for the pair $(c_0, \ell_1)$. We also provide an exampl
Externí odkaz:
http://arxiv.org/abs/1905.12972
Akademický článek
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Publikováno v:
J. Math. Anal. Appl. 470 (2019), 690-715
We study the Bishop-Phelps-Bollob\'as property for operators from $\ell_\infty ^4 $ to a Banach space. For this reason we introduce an appropiate geometric property, namely the AHSp-$\ell_\infty ^4$. We prove that spaces $Y$satisfying AHSp-$\ell_\inf
Externí odkaz:
http://arxiv.org/abs/1803.04727
Autor:
Acosta, María D., Dávila, José L.
Publikováno v:
In Journal of Functional Analysis 1 October 2020 279(6)
Autor:
Acosta, Maria D.
Publikováno v:
Banach J. Math. Anal. 10, no. 2 (2016), 307-319
We provide a version for operators of the Bishop-Phelps-Bollob\'{a}s Theorem when the domain space is the complex space $C_0(L)$. In fact we prove that the pair $(C_0(L), Y)$ satisfies the Bishop-Phelps-Bollob\'{a}s property for operators for every H
Externí odkaz:
http://arxiv.org/abs/1405.6428
Publikováno v:
In Journal of Mathematical Analysis and Applications 15 February 2019 470(2):690-715
Publikováno v:
In Journal of Functional Analysis 1 May 2018 274(9):2673-2699
Publikováno v:
In Journal of Mathematical Analysis and Applications 15 February 2018 458(2):925-936
Publikováno v:
In Journal of Mathematical Analysis and Applications 15 January 2017 445(2):1188-1199